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Modeling and Simulation on the Underwater Trajectory of Non-Powered Vehicle Discharged from the Broadside 被引量:1
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作者 Huijuan Ye Hao Zhou Xinye Wang 《Journal of Harbin Institute of Technology(New Series)》 EI CAS 2016年第2期79-86,共8页
In order to study the underwater trajectory of the non-powered vehicle discharged from the broadside of the underwater platform,the simulation on the ascent process of non-powered vehicle was realized based on the mat... In order to study the underwater trajectory of the non-powered vehicle discharged from the broadside of the underwater platform,the simulation on the ascent process of non-powered vehicle was realized based on the mathematical model including the movement of the vehicle on the slope plate and in the seawater,the air chamber underwater working process etc. The simulation results show that the outlet speed and attitude of the vehicle meet the requirements of missile launching,the non-powered vehicle discharged from the broadside of the underwater platform is feasible. The simulation results with varying parameters show that the negative buoyancy of the vehicle imposes great impacts on the security of its discharge and the floating process,and the vehicle discharge depth is proportional to the floating time. The models and simulation result can be used in further research on the broadside discharging technology of the underwater platform. 展开更多
关键词 FLUID MECHANICS broadside DISCHARGING non-powered VEHICLE simulation
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Primitive Non-Powerful Symmetric Loop-Free Signed Digraphs with Base 3 and Minimum Number of Arcs
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作者 Lihua YOU Yuhan WU 《Journal of Mathematical Research with Applications》 CSCD 2013年第3期273-287,共15页
Let S be a primitive non-powerful symmetric loop-free signed digraph on even n vertices with base 3 and minimum number of arcs. In [Lihua YOU, Yuhan WU. Primitive non- powerful symmetric loop-free signed digraphs with... Let S be a primitive non-powerful symmetric loop-free signed digraph on even n vertices with base 3 and minimum number of arcs. In [Lihua YOU, Yuhan WU. Primitive non- powerful symmetric loop-free signed digraphs with given base and minimum number of arcs. Linear Algebra Appl., 2011, 434(5), 1215-1227], authors conjectured that D is the underlying digraph of S with exp(D)= 3 if and only if D is isomorphic to EDn,3,3, where EDn,3,3 = (V, A) is a digraph with V = {1, 2,..., n}, A = {(1, i), (i, 1) [ 3 〈: i 〈 n} U {(2i - 1, 2i), (2i, 2i - 1) [ 2 〈 〈 2} U {(2, 3), (3, 2), (2, 4), (4, 2)}). In this paper, we show the conjecture is true and completely characterize the underlying digraphs which have base 3 and the minimum number of arcs. 展开更多
关键词 PRIMITIVE SYMMETRIC non-powerful BASE signed digraph.
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Multi-Attribute Group Decision-Making Method under Spherical Fuzzy Bipolar Soft Expert Framework with Its Application
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作者 Mohammed M.Ali Al-Shamiri Ghous Ali +1 位作者 Muhammad Zain Ul Abidin Arooj Adeel 《Computer Modeling in Engineering & Sciences》 SCIE EI 2023年第11期1891-1936,共46页
Spherical fuzzy soft expert set(SFSES)theory blends the perks of spherical fuzzy sets and group decision-making into a unified approach.It allows solutions to highly complicated uncertainties and ambiguities under the... Spherical fuzzy soft expert set(SFSES)theory blends the perks of spherical fuzzy sets and group decision-making into a unified approach.It allows solutions to highly complicated uncertainties and ambiguities under the unbiased supervision and group decision-making of multiple experts.However,SFSES theory has some deficiencies such as the inability to interpret and portray the bipolarity of decision-parameters.This work highlights and overcomes these limitations by introducing the novel spherical fuzzy bipolar soft expert sets(SFBSESs)as a powerful hybridization of spherical fuzzy set theory with bipolar soft expert sets(BSESs).Followed by the development of certain set-theoretic operations and properties of the proposed model,important problems,including the selection of non-powered dam(NPD)sites for hydropower conversion are discussed and solved under the proposed approach.These problems mainly focus on the need for an efficient tool capable of considering the bipolarity of parameters,complicated ambiguities,and multiple opinions.Supporting the new approach by a detailed comparative analysis,it is concluded that the proposed model is more comprehensive and reliable for multi-attribute group decisionmaking(MAGDM)than the previous tools,particularly considering the bipolarity of parameters under SFSES environment. 展开更多
关键词 Spherical fuzzy sets bipolar soft expert sets group decision-making algorithm non-powered dams
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The Bases and Base Set of Primitive Symmetric Loop-Free Signed Digraphs 被引量:1
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作者 Shuyong YI Lihua YOU Yuhan WU 《Journal of Mathematical Research with Applications》 CSCD 2012年第3期313-326,共14页
In this paper, we study the bases and base sets of primitive symmetric loop-free (generalized) signed digraphs on n vertices. We obtain sharp upper bounds of the bases, and show that the base sets of the classes of ... In this paper, we study the bases and base sets of primitive symmetric loop-free (generalized) signed digraphs on n vertices. We obtain sharp upper bounds of the bases, and show that the base sets of the classes of such digraphs are (2, 3,..., 2n - 1}. We also give a new proof of an important result obtained by Cheng and Liu. 展开更多
关键词 PRIMITIVE signed digraph SYMMETRIC non-powerful base.
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The Characterization of Primitive Symmetric Signed Digraphs with the Second Maximum Base
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作者 Lihua YOU Shuyong YI 《Journal of Mathematical Research with Applications》 CSCD 2013年第4期379-391,共13页
Recently, the primitive symmetric signed digraphs on $n$ vertices with the maximum base 2n and the primitive symmetric loop-free signed digraphs on n vertices with the maximum base 2n-1 are characterized, respectively... Recently, the primitive symmetric signed digraphs on $n$ vertices with the maximum base 2n and the primitive symmetric loop-free signed digraphs on n vertices with the maximum base 2n-1 are characterized, respectively. In this paper, the primitive symmetric signed digraphs with loops on n vertices with the base 2n-1 are characterized, and then the primitive symmetric signed digraphs on n vertices with the second maximum base 2n-1 are characterized. 展开更多
关键词 MATRIX SYMMETRIC PRIMITIVE non-powerful BASE signed digraph.
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